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Show that any sequence of n^(3)+ 1 numbers contains either a strictly-increasing subsequence of length n + 1, a strictly-decreasing subsequence of length n +
Show that any sequence of n^(3)+ 1 numbers contains either
a strictly-increasing subsequence of length n + 1,
a strictly-decreasing subsequence of length n + 1, or
n + 1 elements with the same value.
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